Pages that link to "Item:Q882385"
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The following pages link to Solution of a stationary inverse heat conduction problem by means of Trefftz non-continuous method (Q882385):
Displaying 16 items.
- Solution of the direct and inverse problems for beam (Q291382) (← links)
- Efficient Trefftz collocation algorithms for elliptic problems in circular domains (Q383514) (← links)
- A fitting algorithm for solving inverse problems of heat conduction (Q974953) (← links)
- A particular solution Trefftz method for nonlinear Poisson problems in heat and mass transfer (Q1284558) (← links)
- Identification of the heat transfer coefficient during cooling process by means of Trefftz method (Q1799704) (← links)
- The solution of nonlinear direct and inverse problems for beam by means of the Trefftz functions (Q2063441) (← links)
- Trefftz method for an inverse geometry problem in steady-state heat conduction (Q2201259) (← links)
- The usage of Trefftz functions and Picard's iteration for solving different problems of a two-dimensional wave equation (Q2202580) (← links)
- A Trefftz method in space and time using exponential basis functions: application to direct and inverse heat conduction problems (Q2451072) (← links)
- Trefftz functions as basic functions of FEM in application to solution of inverse heat conduction problem (Q2738938) (← links)
- Trefftz method in solving the inverse problems (Q2874464) (← links)
- The usage of wave polynomials in solving direct and inverse problems for two-dimensional wave equation (Q3089039) (← links)
- (Q3343375) (← links)
- Regularized collocation Trefftz method for void detection in two-dimensional steady-state heat conduction problems (Q5244941) (← links)
- Physical regularization for inverse problems of stationary heat conduction (Q5421228) (← links)
- Different finite element approaches for inverse heat conduction problems (Q5852176) (← links)